Week 15 Flashcards
What are the assumptions of a t test? (4)
- Data is randomly sampled from whole population of interest
- Independent variable is categorical
- Dependent variable is continuous
- Outcome is normally distributed
When may it be unsuitable to use a t test? (4)
When assumptions aren’t met, like when data is not normally distributed or sample size is small
When there are more than 2 groups to compare
What are the different types of skew? (6)
Positive skew/ right skew:
Low number of high values
Mean becomes higher and more to the right of the median
Negative skew/ left skew:
Low number of low values
Mean becomes less than and more to the left of the median
How is skewness measured? (3)
Using Pearson skewness of coefficient
Positive= positive skew
Negative = negative skew
Larger the PSOC, the more skewed: if more than 1 or less than -1 the data is probably not normal
What is kurtosis? (3)
Measures tail extremity and represents the presence of outliers
Decrease in kurtosis: decrease of presence of outliers
Increase in kurtosis: increase of presence of outliers
The larger the number, the less normally distributed the data
If Kurtosis is less than -1 or more than 1 then the distribution is not normal
When are positive and negative skews common in clinical investigations?
Positive skew:
When a normal amount is low or zero
Or when time is a short duration
Negative skew:
When a normal amount is above a certain value
When time is long but but infinite
What can be done if continuous variable is not normally distributed? (3)
Transform the data:
- Use logarithmic
- Use ordinal categories so chi squared test can be used
Use non parametric statistical tests
What is the difference between nominal and ordinal variables?
Nominal:
categorical variables that do not have a particular order
Ordinal:
categorical variables that have an order
What is the difference in null hypothesis for a parametric and non parametric statistical test?
H0 in parametric statistical test
No difference in mean
H0 in non parametric statistical test
No difference in median